Front Propagation in the Pearling Instability of Tubular Vesicles
R.E. Goldstein, P. Nelson, T. Powers, U. Seifert

TL;DR
This paper develops a hydrodynamic theory to explain the propagation of shape transformations in tubular vesicles induced by laser tweezers, predicting initial wavelengths and front velocities consistent with experiments.
Contribution
It introduces a refined hydrodynamic model accounting for non-uniform shape propagation and predicts front velocity dependence on laser power, advancing understanding of vesicle shape dynamics.
Findings
Predicted initial wavelength matches experimental observations.
Calculated front velocity is consistent with measured speeds (~100 μm/sec).
Front velocity increases linearly with laser power.
Abstract
Recently Bar-Ziv and Moses discovered a dynamical shape transformation induced in cylindrical lipid bilayer vesicles by the action of laser tweezers. We develop a hydrodynamic theory of fluid bilayers in interaction with the surrounding water and argue that the effect of the laser is to induce a sudden tension in the membrane. We refine our previous analysis to account for the fact that the shape transformation is not uniform but propagates outward from the laser trap. Applying the marginal stability criterion to this situation gives us an improved prediction for the selected initial wavelength and a new prediction for the propagation velocity, both in rough agreement with the experimental values. For example, a tubule of initial radius 0.7\micron\ has a predicted initial sinusoidal perturbation in its diameter with wavelength 5.5\micron, as observed. The perturbation propagates as a…
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